Husserl’s Others

Yearbook of the Irish Philosophical Society:102-110 (2002)
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Abstract

In Great Expectations, Charles Dickens gives us an account of Mrs. Gargery going into a rage that is as remarkable for its brevity as for its insight. ‘I must remark of my sister,’ says Pip, ‘that passion was no excuse for her, because it is undeniable that instead of lapsing into passion, she consciously and deliberately took extraordinary pains to force herself into it, and became blindly furious by regular stages.’1 What is remarkable about this passage is its descriptive richness, that way it shows how many of our emotional reactions involve something more than spontaneity in their actual performance. All this we glean readily and grasp as true from being with others; the genius of Dickens is to carry what is so close to us unto the page. I suspect that in his own wry manner, Husserl too would have liked this passage. He held out for a method of describing concrete lived phenomena that would neither underinterpret nor over-interpret. Such a description would avoid the twin and complementary sins of stripping meaning away from the appearances and putting strangeness into them. Presupposing too little is just as erroneous as too much, and Husserl was acutely aware that ‘in the apprehension of a man very much is already included.’2 When the descriptive imperative is to the fore, Husserl’s studies of the other are notable for their rejection of psychophysical dualism. But when the Cartesian exclusion of contingent certainty triumphs, he adopts a methodological dualism that decomposes the ordinary and unitary experience of the Other. The criticisms of his Cartesian derivation the Other are by now quite familiar, and I will only rehearse them where they intersect with the main theses of this paper. What I would first like to establish is that Husserl’s Cartesian approach to the Other - beginning in Logical Investigations and culminating in the derivation of the alter ego from the monadic sphere of ownness - clashes with the account of bracketing and reduction in Ideas I..

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Timothy Mooney
University College Dublin

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